If `int_0^ycost^2dt=int_0^(x^2)(sint)/t dx ,t h ep rov et h a t(dy)/(dx)=(2sinx^2)/(xcosy^2)`

If int_(y)^(y)cos t^(2)dt=int_(0)^(x^(2))(sin t)/(t)dx, the prove that (dy)/(dx)=(2sin x^(2))/(x cos y^(2))

If int_(0)^(y)cos t^(2)dt=int_(0)^(x^(2))(sin t)/(t)dt, then (dy)/(dx) is

If x y^2=1,p rov et h a t2(dy)/(dx)+y^3=0

If int_0^y cos t^2\ dt = int_0^(x^2)\ sint/t \ dt , then dy/dx is equal to

If int_0^y cos t^2\ dt = int_0^(x^2)\ sint/t \ dt , then dy/dx is equal to

If int_0^y cos t^2\ dt = int_0^(x^2)\ sint/t \ dt , then dy/dx is equal to

Ify=int_0^xf(t)sin{k(x-t)dt ,t h e np rov et h a t(dt^2y)/(dx^2)+k^2y=kf(x)dot

Ify=int_0^xf(t)sin{k(x-t)}dt ,t h e np rov et h a t(d^2y)/(dx^2)+k^2y=kf(x)dot

Ify=int_0^xf(t)sin{k(x-t)}dt ,t h e np rov et h a t(d^2y)/(dx^2)+k^2y=kf(x)dot

If f(x)=int_0^x(sint)/t dt ,x >0, then